Question

what is the third order derivative of (x^-(1/2x))/(x^x) in algebraic terms?

Answer 1

\[x ^{-1\div2x}\div x^{x}\]

Answer 2

Huh?

Answer 3

Huh?

Answer 4

ellipsis

Answer 5

ellipsis

Answer 6

hashir????

Answer 7

hashir????

Answer 8

the first one \[y'=-1.5*x ^{-1.5x}*(lnx+1)\]

Answer 9

bro i am jst enjoying !!

Answer 10

in non-logistical terms?

Answer 11

in non-logistical terms?

Answer 12

first derivative\[\large{\frac{x^{-\frac{1}{2}x}}{x^x}= x^{-\frac{3}{2}x}}\]let \[y=x^{-\frac{3}{2}x}\]\[lny=\ln(x^{-\frac{3}{2}x})\]\[lny=-\frac{3}{2}xlnx\]now take derivative of both sides\[\frac{1}{y}y'=-\frac{3}{2}lnx-\frac{3}{2}\]\[y'=(\frac{-3}{2}lnx-\frac{3}{2})y\]

Answer 13

first derivative
x−12xxx=x−32x
let
y=x−32x
lny=ln(x−32x)
lny=−32xlnx
now take derivative of both sides
1yy′=−32lnx−32
y′=(−32lnx−32)y

Answer 14

Hashir stop this please

Answer 15

He left:D

Answer 16

thee second
\[y''=1.5x ^{-1.5x}*(1/x+1.5(lnx+1)^2)\]